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Fluid-Structure Interactions in a Tube Bundle Subject to Cross-Flow. Part A: Porous Medium Approach

机译:管束中的流体-结构相互作用会产生横流。 A部分:多孔介质法

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The objective of this paper is to develop a Eulerian porous medium formulation to model the fluid-structure interactions of a tube bundle in a two-phase cross-flow. This is the first part of a two-part paper. Part A. deals with the model developed to account for the fluid-structure interactions. In Part B. (see Ref. 1) the current model will be extended to two-phase flows. Using volume averaging, we develop transport equations for the conservation of mass and momentum. In these equations the effects of the tubes on the flow are lumped into the porosity model. This porous variant of the Navier-Stokes equations greatly simplifies the computational model. First, the volume averaging process filters many details of the flow such as the geometry of the tubes and small-scale vortices. The resulting macroscopic model presents smoother variations so that coarser meshes may be used. Second, the fluid mesh and the tubes are independent. Therefore, fixed meshes may be used to simulate unsteady problems. The averaging process is described and the resulting equations for momentum and mass conservation are developed. The averaged equations are solved by a finite element method. Simulations are performed using an implicit and fully coupled formulation. The same high order time integration schemes are used for both the fluid and the structure equations. The code is verified by the method of manufactured solutions. The ability of the porous medium model to represent the two-way coupling is assessed by comparing its predictions to DNS predictions of laminar cross-flow interactions with a tube bundle. The proposed methodology is then applied to sample problems of practical interest.
机译:本文的目的是开发一种欧拉多孔介质配方,以模拟两相错流中管束的流体-结构相互作用。这是分为两部分的论文的第一部分。 A部分处理为解释流体-结构相互作用而开发的模型。在B部分(请参阅参考资料1)中,当前模型将扩展为两相流。使用体积平均,我们开发了运输方程,以保持质量和动量。在这些方程式中,将管对流动的影响集中到孔隙度模型中。 Navier-Stokes方程的这种多孔变体极大地简化了计算模型。首先,体积平均过程会过滤许多流细节,例如管的几何形状和小规模的旋涡。所得的宏观模型呈现出更平滑的变化,因此可以使用更粗的网格。其次,流体网格和管是独立的。因此,固定网格可用于模拟不稳定问题。描述了平均过程,并得出了动量守恒和质量守恒的方程。平均方程通过有限元法求解。使用隐式且完全耦合的公式执行模拟。相同的高阶时间积分方案用于流体方程和结构方程。该代码通过制造解决方案的方法进行验证。通过将多孔介质模型的预测与与管束的层流错流相互作用的DNS预测进行比较,可以评估多孔介质模型表示双向耦合的能力。然后,将所提出的方法应用于具有实际意义的样本问题。

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